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src/Algebra/Lattice/Bundles.agda

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@@ -18,10 +18,11 @@ module Algebra.Lattice.Bundles where
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open import Algebra.Core using (Op₁; Op₂)
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open import Algebra.Bundles using (Band)
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import Algebra.Lattice.Bundles.Raw as Raw
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open import Algebra.Lattice.Structures using
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( IsSemilattice; IsMeetSemilattice; IsJoinSemilattice
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; IsBoundedSemilattice; IsBoundedMeetSemilattice; IsBoundedJoinSemilattice
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; IsLattice; IsDistributiveLattice; IsBooleanAlgebra)
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open import Algebra.Lattice.Structures
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using ( IsSemilattice; IsMeetSemilattice; IsJoinSemilattice
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; IsBoundedSemilattice; IsBoundedMeetSemilattice
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; IsBoundedJoinSemilattice; IsLattice; IsDistributiveLattice
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; IsBooleanAlgebra)
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open import Level using (suc; _⊔_)
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open import Relation.Binary.Bundles using (Setoid)
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open import Relation.Binary.Core using (Rel)

src/Algebra/Module/Construct/Idealization.agda

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@@ -40,8 +40,8 @@ module Algebra.Module.Construct.Idealization
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open import Algebra.Core using (Op₂)
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import Algebra.Consequences.Setoid as Consequences using (comm∧assoc⇒middleFour)
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import Algebra.Definitions as Definitions
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using (Congruent₂; _DistributesOverˡ_; _DistributesOverʳ_; _DistributesOver_;
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LeftIdentity; RightIdentity; Identity; Associative)
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using (Congruent₂; _DistributesOverˡ_; _DistributesOverʳ_; _DistributesOver_
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; LeftIdentity; RightIdentity; Identity; Associative)
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import Algebra.Module.Construct.DirectProduct as DirectProduct using (bimodule)
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import Algebra.Module.Construct.TensorUnit as TensorUnit using (bimodule)
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open import Algebra.Structures using (IsAbelianGroup; IsRing)

src/Algebra/Module/Construct/TensorUnit.agda

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@@ -12,13 +12,13 @@
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module Algebra.Module.Construct.TensorUnit where
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open import Algebra.Bundles
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using (RawSemiring; RawRing; Semiring; Ring; CommutativeSemiring;
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CommutativeRing)
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using (RawSemiring; RawRing; Semiring; Ring; CommutativeSemiring
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; CommutativeRing)
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open import Algebra.Module.Bundles
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using (RawSemimodule; RawLeftSemimodule; RawRightSemimodule; RawBisemimodule;
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RawLeftModule; RawRightModule; RawBimodule; RawModule; LeftSemimodule;
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RightSemimodule; Bisemimodule; Semimodule; LeftModule; RightModule; Bimodule;
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Module)
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using (RawSemimodule; RawLeftSemimodule; RawRightSemimodule; RawBisemimodule
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; RawLeftModule; RawRightModule; RawBimodule; RawModule; LeftSemimodule
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; RightSemimodule; Bisemimodule; Semimodule; LeftModule; RightModule; Bimodule
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; Module)
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open import Level using (Level; _⊔_)
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private

src/Algebra/Module/Construct/Zero.agda

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@@ -89,4 +89,3 @@ bimodule = record { ℤero }
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⟨module⟩ : {R : CommutativeRing r ℓr} Module R c ℓ
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⟨module⟩ = record { ℤero }
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